generating large primes using combinations of irrational numbers
... where the digits are taken over the range [ , ] . So, for example A=sqrt(π) taken from the 10th to the 50th digit produces a primep=9055160272981674833411451827975494561141 Using this type of N will make it even harder for an adversary to factor the resultant K. ...
... where the digits are taken over the range [ , ] . So, for example A=sqrt(π) taken from the 10th to the 50th digit produces a primep=9055160272981674833411451827975494561141 Using this type of N will make it even harder for an adversary to factor the resultant K. ...
Number Theory * Introduction (1/22)
... For any k > 2, are there any (non-trivial) solutions in natural numbers to the equation ak + bk = ck? If so, are there only finitely many, or are the infinitely many? This last problem is called Fermat’s Last Theorem. In general, equations in which we seek solutions in the natural numbers only are c ...
... For any k > 2, are there any (non-trivial) solutions in natural numbers to the equation ak + bk = ck? If so, are there only finitely many, or are the infinitely many? This last problem is called Fermat’s Last Theorem. In general, equations in which we seek solutions in the natural numbers only are c ...
Theory Associated With Natural Numbers
... Each natural number n can be written as a product of prime numbers in one and only one way (except for the order of the factors). ...
... Each natural number n can be written as a product of prime numbers in one and only one way (except for the order of the factors). ...
65. There`s always another prime
... don’t feature a single prime – consider the numbers from n! + 2 to n! + n, none of which can be prime. But do they ever peter out completely? ...
... don’t feature a single prime – consider the numbers from n! + 2 to n! + n, none of which can be prime. But do they ever peter out completely? ...
